Massive Spinning Particle in Any Dimension I. Integer Spins
S.L. Lyakhovich, A.A. Sharapov, K.M. Shekhter
TL;DR
This paper develops a framework for describing massive particles with integer spins in any dimension using the Kirillov-Souriau-Kostant construction, bridging classical and quantum mechanics.
Contribution
It introduces a novel application of the Kirillov-Souriau-Kostant method to formulate classical and quantum models of massive integer-spin particles in arbitrary dimensions.
Findings
Derived classical mechanics for massive integer-spin particles.
Quantized the models to obtain quantum descriptions.
Established a unified approach applicable in any dimension.
Abstract
The Kirillov-Souriau-Kostant construction is applied to derive the classical and quantum mechanics for the massive spinning particle in arbitrary dimension.
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